by Institution Author "Candan, T."
Now showing items 1-11 of 11
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Existence of nonoscillatory solutions for system of higher order neutral differential equations
Candan, T. (PERGAMON-ELSEVIER SCIENCE LTD, 2013)In this article, we consider the existence of nonoscillatory solutions for the systems of higher order neutral differential equations. We use the Banach contraction principle to present new sufficient conditions for the ... -
Existence of nonoscillatory solutions of first-order nonlinear neutral differential equations
Candan, T. (PERGAMON-ELSEVIER SCIENCE LTD, 2013)In this article, we obtain sufficient conditions for first-order nonlinear neutral differential equations to have nonoscillatory solutions for different ranges of p(1)(t) and p(2)(t, xi). We use the Knaster-Tarski fixed ... -
Existence of Nonoscillatory Solutions of Higher Order Neutral Differential Equations
Candan, T. (UNIV NIS, FAC SCI MATH, 2016)This article is concerned with nonoscillatory solutions of higher order nonlinear neutral differential equations with deviating and distributed deviating arguments. By using Knaster-Tarski fixed point theorem, new sufficient ... -
The existence of nonoscillatory solutions of higher order nonlinear neutral equations
Candan, T. (PERGAMON-ELSEVIER SCIENCE LTD, 2012)In this work, we consider the existence of nonoscillatory solutions of variable coefficient higher order nonlinear neutral differential equations. Our results include as special cases some well-known results for linear and ... -
Existence of positive periodic solutions of first order neutral differential equations with variable coefficients
Candan, T. (PERGAMON-ELSEVIER SCIENCE LTD, 2016)This work deals with the existence of positive omega-periodic solutions for the first order neutral differential equation. The results are established using Krasnoselskii's fixed point theorem. An example is given to support ... -
Nonoscillatory solutions of higher order differential and delay differential equations with forcing term
Candan, T. (PERGAMON-ELSEVIER SCIENCE LTD, 2015)In this article, we study the existence of nonoscillatory solutions of higher order differential and delay differential equations with forcing term. Some new sufficient conditions are given. We use the Schauder's fixed ... -
Oscillation behavior of solutions for even order neutral functional differential equations
Candan, T. (SHANGHAI UNIV, 2006)Even order neutral functional differential equations are considered. Sufficient conditions for the oscillation behavior of solutions for this differential equation are presented. The new results are presented and some ... -
Oscillation criteria and asymptotic properties of solutions of third-order nonlinear neutral differential equations
Candan, T. (WILEY-BLACKWELL, 2015)The main goal of this article is to study the asymptotic properties and oscillation of the third-order neutral differential equations with discrete and distributed delay. We give several theorems and related examples to ... -
Oscillation of first-order neutral differential equations with distributed deviating arguments
Candan, T. (PERGAMON-ELSEVIER SCIENCE LTD, 2008)In this paper we shall consider first-order neutral differential equations with distributed deviating arguments. Some new sufficient conditions are presented for the oscillation of all solutions. (c) 2007 Elsevier Ltd. All ... -
Oscillation of second-order nonlinear neutral dynamic equations on time scales with distributed deviating arguments
Candan, T. (PERGAMON-ELSEVIER SCIENCE LTD, 2011)This article is concerned with oscillation of second-order neutral dynamic equations with distributed deviating arguments of the form (r(t) ((y(t) + p(t)y(tau(t)))(Delta))(gamma)) + integral(d)(c) f(t, y(theta(t, xi))) ... -
Oscillatory behavior of second order nonlinear neutral differential equations with distributed deviating arguments
Candan, T. (ELSEVIER SCIENCE INC, 2015)In this article, we shall consider second order nonlinear neutral differential equation of certain type. Some oscillation criteria are established for second-order neutral differential equation of the form [r(t)z'(t)(gam ...
